If this looks like the beginning of a new math, that is because it is. It's actually a very old math reborn.

Welcome. Contact me directly at ana at jellobrain dot com if you'd like to talk about it.

This tool takes two numbers and creates a matrix grid with them, and then performs all sorts of calculations including harmonics and derivative value shifts between numbers in their numerical contexts (topologies).

In addition and perhaps more specifically, this tool evaluates matrices spliced with inverse (upside down) copies of themselves, and looks for waveforms in the resulting numerical topologies with the following characteristics:

1. Bands of numbers in the spliced matrix with equal values adjacent to one another...
2. which connect in predictable sine wave forms with one another...
3. following the order of a scale which is determined by the top row of values in the unspliced and native "seed" matrix...
4. rhythms that are even numbered change polarity at the crests of the waveforms, while odd rhythms change polarity at each shift in position.
5. and harmonically cycle between zero and infinity.

Aspects of that set of characteristics will appear even if the full pattern is not present in unison.

In addition, the patterns seem to continue to contain these inherent characheristics even when the two polar grids are spliced in a way that they are offset.

Following the grid drawings will lead you through the story of how they are created, and enterring a value in the form to offset the grids will generate an offset grid.